Here are 60 square root questions where the solutions are numbers between 2 and 13. The square root of each number is a perfect square:

1. $\sqrt{4}$
2. $\sqrt{9}$
3. $\sqrt{16}$
4. $\sqrt{25}$
5. $\sqrt{36}$
6. $\sqrt{49}$
7. $\sqrt{64}$
8. $\sqrt{81}$
9. $\sqrt{100}$
10. $\sqrt{121}$
11. $\sqrt{144}$
12. $\sqrt{169}$
13. $\sqrt{196}$
14. $\sqrt{225}$
15. $\sqrt{256}$
16. $\sqrt{289}$
17. $\sqrt{324}$
18. $\sqrt{361}$
19. $\sqrt{400}$
20. $\sqrt{441}$
21. $\sqrt{484}$
22. $\sqrt{529}$
23. $\sqrt{576}$
24. $\sqrt{625}$
25. $\sqrt{676}$
26. $\sqrt{729}$
27. $\sqrt{784}$
28. $\sqrt{841}$
29. $\sqrt{900}$
30. $\sqrt{961}$
31. $\sqrt{1024}$
32. $\sqrt{1089}$
33. $\sqrt{1156}$
34. $\sqrt{1225}$
35. $\sqrt{1296}$
36. $\sqrt{1369}$
37. $\sqrt{1444}$
38. $\sqrt{1521}$
39. $\sqrt{1600}$
40. $\sqrt{1681}$
41. $\sqrt{1764}$
42. $\sqrt{1849}$
43. $\sqrt{1936}$
44. $\sqrt{2025}$
45. $\sqrt{2116}$
46. $\sqrt{2209}$
47. $\sqrt{2304}$
48. $\sqrt{2401}$
49. $\sqrt{2500}$
50. $\sqrt{2601}$
51. $\sqrt{2704}$
52. $\sqrt{2809}$
53. $\sqrt{2916}$
54. $\sqrt{3025}$
55. $\sqrt{3136}$
56. $\sqrt{3249}$
57. $\sqrt{3364}$
58. $\sqrt{3481}$
59. $\sqrt{3600}$
60. $\sqrt{3721}$

Would you like any further explanation on these or additional questions?

Follow-up questions:

1. What is the square root of 196?
2. Can you explain how to simplify square roots that aren't perfect squares?
3. What is the difference between a perfect square and a non-perfect square root?
4. How do you estimate the square root of a non-perfect square?
5. How can square roots be used in real-world applications?

Tip: When calculating square roots of large numbers, always check if the number is a perfect square (e.g., by trying to divide it into smaller perfect squares).